Consider a force of interest that is δt = 0.08t − 0.14. What is the equivalent annual rate of interest applied over a period between times t = 4 and t = 7

Empirical evidence suggests that the volume V (measured in liters) of a kangaroo's pouch depends on its body weight W (measured in kilograms) according to the formula dV 0.2 dW A'reasonable model for the weight of a kangaroo depending on its height H (measured in m) is W 20 H? Suppose that over the course of 4 years, a kangaroo has grown at a constant rate from 1 m to 2 m. Determine the rate of change of the volume of its pouch with respect to time (measured in liters per year) when its height was 1.3 m. Note: You may round your answer. Please specify at least 3 digits behind the decimal place. So your solution should be accurate up to ±0.001. Answer: liters/year

Determine the equation of the tangent to y 23.03x+y+13.03=0 O 23.03x-y-13.03=0 O-23.03x+y+13.03=0 None of the above 10% at (1, 10).

1A) What are the units of the rate of change of f(t) with respect of t?        What does this rate mesuare?

Suppose A = 500(1.045)t . Compute dA/dt